From the word ASTOUNDER, how many independent | vedclass

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(D) To form independent words from $ASTOUNDER$ without changing the order of letters:$1$. We can split it into $AS$ and $TOUNDER$ (not a word).$2$. We

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Three

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(D) To form independent words from $ASTOUNDER$ without changing the order of letters:$1$. We can split it into $AS$ and $TOUNDER$ (not a word).$2$. We can split it into $AT$ and $SOUNDER$ (not a word).$3$. We can split it into $A$, $STOUND$, $ER$ (not words).$4$. Looking for valid English words within the sequence: $AS$ (letters $1$-$2$) and $TOUNDER$ (no), $AT$ (letters $1$-$3$) and $SOUNDER$ (no).$5$. Actually, the question asks for independent words formed by splitting the sequence. The valid pairs are $AS$ and $TOUNDER$ (no), $AT$ and $SOUNDER$ (no), $AST$ (no) and $OUNDER$ (no).$6$. Re-evaluating: $AS$ ($1$-$2$) and $TOUNDER$ (no). $AT$ ($1$-$3$) and $SOUNDER$ (no). $A$ $(1)$ and $STOUNDER$ (no).$7$. The only valid split that results in two independent words is $AS$ and $TOUNDER$ (no) or $AT$ and $SOUNDER$ (no). Wait, $AS$ and $TOUNDER$ is not correct. Let's check $AS$ and $TOUNDER$ again. Actually, $AS$ and $TOUNDER$ is not it. How about $AS$ and $TOUNDER$? No. How about $A$ and $STOUNDER$? No.$8$. Let's look for words: $AS$ ($1$-$2$), $T$ $(3)$, $OUNDER$ (no). $AST$ (no), $OUNDER$ (no). $AS$ ($1$-$2$), $TO$ ($3$-$4$), $UNDER$ ($5$-$9$). This works! $AS$, $TO$, and $UNDER$ are three independent words.

From the word $ASTOUNDER$, how many independent words can be made without changing the order of the letters and using each letter only once?

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